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Entropy as a Design Principle in the Photosystem II Supercomplex

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arxiv 2412.12418 v1 pith:N7VOAJG4 submitted 2024-12-16 physics.chem-ph q-bio.BM

classification physics.chem-phq-bio.BM
keywords energypsiientropydesignfreelighttransferaccomplish
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Photosystem II (PSII) can achieve near-unity quantum efficiency of light harvesting in ideal conditions and can dissipate excess light energy as heat to prevent formation of reactive oxygen species under light stress. Understanding how this pigment-protein complex accomplishes these opposing goals is a topic of great interest that has so far been explored primarily through the lens of the system energetics. Despite PSII's known flat energy landscape, a thorough consideration of the entropic effects on energy transfer in PSII is lacking. In this work, we aim to discern the free energetic design principles underlying the PSII energy transfer network. To accomplish this goal, we employ a structure-based rate matrix and compute the free energy terms in time following a specific initial excitation to discern how entropy and enthalpy drive ensemble system dynamics. We find that the interplay between the entropy and enthalpy components differs among each protein subunit, which allows each subunit to fulfill a unique role in the energy transfer network. This individuality ensures PSII can accomplish efficient energy trapping in the RC, effective NPQ in the periphery, and robust energy trapping in the other-monomer RC if the same-monomer RC is closed. We also show that entropy, in particular, is a dynamically tunable feature of the PSII free energy landscape accomplished through regulation of LHCII binding. These findings help rationalize natural photosynthesis and provide design principles for novel, more efficient solar energy harvesting technologies.

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Cited by 1 Pith paper

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  1. Physical Observers and Quantum Reconstructions

    quant-ph 2025-06 reject novelty 5.0 of 10

    The paper proposes a 'least self-impediment' principle showing that minimizing dissipation leads observers to retain only predictive information, supporting a core premise of relational quantum mechanics.

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